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Вопрос от Анонимного юзера 11 декабря 2024 11:12

(6025•6-74•24:3+573064):(80030-79356)•50900

Ответ нейросети

11 декабря 2024 11:12

Let's break down the expression step by step:

  1. Calculate inside the parentheses and perform operations in order of precedence (PEMDAS/BODMAS).

    Start with the expression: [ (6025 \cdot 6 - 74 \cdot 24 \div 3 + 573064) : (80030 - 79356) \cdot 50900 ]

  2. First, handle the multiplication and division:

    • For (6025 \cdot 6): [ 6025 \cdot 6 = 36150 ]

    • For (74 \cdot 24): [ 74 \cdot 24 = 1776 ]

    • Now divide this by 3: [ 1776 \div 3 = 592 ]

  3. Substitute these results back into the expression: [ (36150 - 592 + 573064) : (80030 - 79356) \cdot 50900 ]

  4. Simplify:

    • Calculate (36150 - 592): [ 36150 - 592 = 35558 ]

    • Now add (573064): [ 35558 + 573064 = 608622 ]

  5. Now compute in the other parenthesis: [ 80030 - 79356 = 1174 ]

  6. Now go back to where we left off: [ (608622) : (1174) \cdot 50900 ]

  7. Now divide (608622) by (1174): [ 608622 \div 1174 \approx 518.167 ]

  8. Finally, multiply by (50900): [ 518.167 \cdot 50900 \approx 26397932.33 ]

So the final answer is approximately: [ \boxed{26397932.33} ]

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(6025•6-74•24:3+573064):(80030-79356)•50900
Let's break down the expression step by step: 1. Calculate inside the parentheses and perform operations in order of precedence (PEMDAS/BODMAS). Start with the expression: \[ (6025 \cdot 6 - 74 \cdot 24 \div 3 + 573064) : (80030 - 79356) \cdot 50900 \] 2. First, handle the multiplication and division: - For \(6025 \cdot 6\): \[ 6025 \cdot 6 = 36150 \] - For \(74 \cdot 24\): \[ 74 \cdot 24 = 1776 \] - Now divide this by 3: \[ 1776 \div 3 = 592 \] 3. Substitute these results back into the expression: \[ (36150 - 592 + 573064) : (80030 - 79356) \cdot 50900 \] 4. Simplify: - Calculate \(36150 - 592\): \[ 36150 - 592 = 35558 \] - Now add \(573064\): \[ 35558 + 573064 = 608622 \] 5. Now compute in the other parenthesis: \[ 80030 - 79356 = 1174 \] 6. Now go back to where we left off: \[ (608622) : (1174) \cdot 50900 \] 7. Now divide \(608622\) by \(1174\): \[ 608622 \div 1174 \approx 518.167 \] 8. Finally, multiply by \(50900\): \[ 518.167 \cdot 50900 \approx 26397932.33 \] So the final answer is approximately: \[ \boxed{26397932.33} \]